Results 11 to 20 of about 336,429 (288)
A Stability Theory for Integral Equations [PDF]
, 1994 T. Burton, T. Furumochi
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On Ulam type of stability for stochastic integral equations with Volterra noise
Random Operators and Stochastic Equations, 2023 This paper concerns the existence, uniqueness and stability of solutions of stochastic Volterra integral equations perturbed by some random processes. The obtained results extend, generalize and enrich the theory of stochastic Volterra integral equations
Sheila A. Bishop, S. A. Iyase
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Boletim da Sociedade Paranaense de Matemática, 2022 The results on the stability of recurrences play an important role in the theory of dynamical systems and computer science in connection to the notions of shadowing and controlled chaos.
P. Darania, S. Pishbin
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Symmetry, 2023 This paper describes an effective strategy based on Lerch polynomial method for solving mixed integral equations (MIE) in position and time with a strongly symmetric singular kernel in the space L2(−1,1)×C[0,T ...
S. Alhazmi +3 more
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Continuous operator method application for direct and inverse scattering problems
Журнал Средневолжского математического общества, 2021 We describe the continuous operator method for solution nonlinear operator equations and discuss its application for investigating direct and inverse scattering problems.
Boykov Ilya V. +3 more
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Convolutional neural network for transition modeling based on linear stability theory [PDF]
Physical Review Fluids, 2020 Transition prediction is an important aspect of aerodynamic design because of its impact on skin friction and potential coupling with flow separation characteristics.
M. Zafar +6 more
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Indonesian Journal of Electrical Engineering and Computer Science, 2022 One of the most challenging aspects in the nonlinear control of a magnetic levitation (Maglev) system is to find an efficient control algorithm to achieve the stability and accuracy of the closed-loop system.
Y. D. Mfoumboulou, M. Mnguni
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Journal of Function Spaces, 2023 In the present paper, a new efficient technique is described for solving nonlinear mixed partial integrodifferential equations with continuous kernels.
Abeer M. Al-Bugami +2 more
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Mathematics, 2022 In this paper, we establish the existence and stability results for the (ρk,ϕk)-Hilfer fractional integro-differential equations under instantaneous impulse with non-local multi-point fractional integral boundary conditions. We achieve the formulation of
Marisa Kaewsuwan +5 more
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On Energy Dissipation Theory and Numerical Stability for Time-Fractional Phase-Field Equations [PDF]
SIAM Journal on Scientific Computing, 2018 For the time-fractional phase field models, the corresponding energy dissipation law has not been settled on both the continuous level and the discrete level. In this work, we shall address this open issue.
T. Tang, Haijun Yu, Tao Zhou
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